Journal
COMPUTATIONAL MECHANICS
Volume 36, Issue 6, Pages 409-420Publisher
SPRINGER
DOI: 10.1007/s00466-004-0654-1
Keywords
parallel computing; Krylov methods; Theory of Porous Media; non-associated elasto-viscoplasticity
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We introduce a general parallel model for solving coupled nonlinear and time-dependent problems in soil mechanics, where we employ general purpose linear solvers with specially adjusted preconditioners. In particular, we present a parallel realization of the GMRES method applied to a triphasic porous media model in soil mechanics, where we compute the deformation of unsaturated soil together with the pore-fluid flow of water and air in the soil. Therefore, we propose a pointwise preconditioner coupling all unknowns at the nodal points. In two large-scale numerical experiments we finally present an extended evaluation of our parallel model for demanding configurations of the triphasic model.
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